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Fill in the blank:

A point whose distance from the centre of a circle is greater than its radius lies in ..................... of the circle.

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

Fill in the blank

A continuous piece of a circle is ............... of the circle

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

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Fill in the blank:

An arc is a ................ when its ends are the ends of a diameter.

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

Diagonals AC and BD of a quadrilateral ABCD intersect each other at P. Show that:
ar(ΔAPB) × ar(ΔCPD) = ar(ΔAPD) × ar (ΔBPC)

[4.05] Area
Chapter: [4.05] Area
Concept: undefined >> undefined

true or false 

A circle is a plane figure.

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

In the below Fig, ABC and ABD are two triangles on the base AB. If line segment CD is
bisected by AB at O, show that ar (Δ ABC) = ar (Δ ABD)

[4.05] Area
Chapter: [4.05] Area
Concept: undefined >> undefined

true or false 

A chord of a circle, which is twice as long is its radius is a diameter of the circle.

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

true or false

Sector is the region between the chord and its corresponding arc.

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

true or false 

The degree measure of an arc is the complement of the central angle containing the arc.

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

ture or false v

The degree measure of a semi-circle is 180°.

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

If P is any point in the interior of a parallelogram ABCD, then prove that area of the
triangle APB is less than half the area of parallelogram.

[4.05] Area
Chapter: [4.05] Area
Concept: undefined >> undefined

If AD is a median of a triangle ABC, then prove that triangles ADB and ADC are equal in
area. If G is the mid-point of median AD, prove that ar (Δ BGC) = 2 ar (Δ AGC).

[4.05] Area
Chapter: [4.05] Area
Concept: undefined >> undefined

A point D is taken on the side BC of a ΔABC such that BD = 2DC. Prove that ar(Δ ABD) =
2ar (ΔADC).

[4.05] Area
Chapter: [4.05] Area
Concept: undefined >> undefined

ABCD is a parallelogram whose diagonals intersect at O. If P is any point on BO, prove
that:  (1) ar (ΔADO) = ar (ΔCDO)     (2) ar (ΔABP) = ar (ΔCBP)

[4.05] Area
Chapter: [4.05] Area
Concept: undefined >> undefined

ABCD is a parallelogram in which BC is produced to E such that CE = BC. AE intersects
CD at F.
(i) Prove that ar (ΔADF) = ar (ΔECF)
(ii) If the area of ΔDFB = 3 cm2, find the area of ||gm ABCD.

[4.05] Area
Chapter: [4.05] Area
Concept: undefined >> undefined

ABCD is a parallelogram whose diagonals AC and BD intersect at O. A line through O
intersects AB at P and DC at Q. Prove that ar (Δ POA) = ar (Δ QOC).

[4.05] Area
Chapter: [4.05] Area
Concept: undefined >> undefined

ABCD is a parallelogram. E is a point on BA such that BE = 2 EA and F is a point on DC
such that DF = 2 FC. Prove that AE CF is a parallelogram whose area is one third of the
area of parallelogram ABCD.

[4.05] Area
Chapter: [4.05] Area
Concept: undefined >> undefined

Prove that two different circles cannot intersect each other at more than two points.

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

Draw different pairs of circles. How many points does each pair have in common? What is the maximum number of common points?

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

Suppose You Are Given a Circle. Give a Construction to Find Its Centre.

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined
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